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son4ous [18]
3 years ago
7

Find the area of a triangle whose base is x^2+2x+4 and whose height is 2x^2x +2x+6

Mathematics
1 answer:
kkurt [141]3 years ago
6 0
The base of the triangle is x² + 2x + 4
The height of the triangle is 2x² + 2x + 6
The area of the triangle is
A = (1/2) b h
Substituting
A = (1/2)(x² + 2x + 4)(2x² + 2x + 6)
Which can be expanded or factored
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nignag [31]
To summarize a set of data using an interval scale, you would use a box plot.
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AB is rotated 120° clockwise about B. Then AB transformations? is rotated 45° counterclockwise about A. What is the image of A a
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The answer to ur question is A
3 0
3 years ago
En el año 2017 una fábrica obtuvo 200.000 unidades de producto utilizando 25.000 horas de mano de obra. Partiendo de la producti
Butoxors [25]

Answer:

211,200 unidades de productos que debes obtener en el año 2018 si quieres incrementar la productividad de la fuerza laboral en un 10% utilizando 24,000 horas laborales.

Step-by-step explanation:

Datos de 2017

Unidades = 200.000

Horas laborales = 25,000

Unidades por hora laboral = 200.000 / 25.000 = 8

2018

Horas de mano de obra = 24.000

Unidades por hora laboral = 8

Unidades totales = 24,000 * 8 = 192,000

Queremos aumentar la productividad en un 10%

10% de 8 = 0,8 Se deben producir 0,8 adicionales cada hora para obtener un 10% más de productividad.

El nuevo número de unidades producidas después de una mayor productividad será

8+ 0.8 = 8.8 unidades por hora

Unidades totales = 24,000 * 8.8 = 211,200 unidades serán producidas.

211,200 unidades de productos que debes obtener en el año 2018 si quieres incrementar la productividad de la fuerza laboral en un 10% utilizando 24,000 horas laborales.

2017 data

Units = 200,000

Labor Hours = 25,000

Units per labor hour = 200,000/25,000= 8

2018

Labor Hours = 24,000

Units per labor hour = 8

Total Units = 24,000*8 =192,000

We want to increase the productivity by 10 % so

10 % of 8 = 0.8   An additional 0.8 must be produced each hour to get 10 % more productivity.

The new number of units produced after increased productivity will be

8+ 0.8 = 8.8 units per hour

Total units = 24,000* 8.8=   211,200 units will be produced.

211,200 units of products you must obtain in the year 2018 if you want to increase the productivity of the labor force by 10% using 24,000 labor hours.

5 0
3 years ago
Please help asap urgent brainliest
tankabanditka [31]

Answer:

24 units cubed

Step-by-step explanation:

Volume is just length x width x height

so the width is 2 units and the height is 2 units and the length is 6 units: 2 x 2 = 4

4 x 6 = 24 units cubed

8 0
3 years ago
Read 2 more answers
PLEASE HELP ASAP I REALLY NEED HELP AND EXPLINATION I WILL GIVE BRAINLIEST!!
Lady bird [3.3K]

The given data can be completed in a tabular form by using the given data

points row and column totals.

Responses:

  • Part A: The percentage of the respondents that do not like both hamburgers and burritos is approximately 26.34%
  • Part B: The marginal relative frequency is approximately 0.537
  • Part C: The data point that has strongest association of its two factors is the data point for the respondents that like hamburger but do not like burritos which is 81

<h3>Methods used for the calculations:</h3>

The given data is presented as follows;

\begin{tabular}{|l|c|c|c|}&Like hamburgers&Does not like hamburgers& Total\\Likes burritos&29&41&\\Does not like burritos &&54&135\\Total&110&&205\end{array}\right]

Number of respondents that do not like burritos = 135 - 54 = 81

The total number of respondents that do not like hamburgers = 41 + 54 = 95

The total number of respondents that like burritos = 29 + 41 = 70

Part A:

Number of respondents that do not like both hamburgers and burritos = 54

The percentage of the survey that do not like both hamburgers and burritos (H∩B)' is therefore;

Percentage \ of \ (H \cap B)' =  \mathbf{\dfrac{54}{205} \times 100} = 26.\overline{34146} \ \% \approx  26.34 \ \%

  • The percentage that do not like both hamburgers and burritos is approximately <u>26.34%</u>

Part B:

Marginal relative frequency of all customers that like hamburgers.

Marginal \ relative \ frequency = \mathbf{\dfrac{Total \ number \ of \ customers \ that \ like \ hamburgers}{Grand \ total \ of \ repondents \ in \ the \ survey}}

Therefore;

  • Marginal \ relative \ frequency = \dfrac{110}{205} = \dfrac{22}{41} \approx \underline{ 0.537}

Part C:

The completed table is presented as follows;

\begin{tabular}{|l|c|c|c|}&Like hamburgers&Does not like hamburgers&Total\\Likes burritos&29&41&70\\Does not like burritos&81&54&135\\Total&110&95& 205\end{array}\right]

The conditional relative frequencies are presented as follows;

Conditional \ relative \ frequency \ (row)\\\begin{tabular}{|l|c|c|c|}& Cond. Rel. Frequency&&Total\\Likes burritos&29 \div 70 \approx 0.414&41 \div 70 \approx 0.586 &70 \div 70 = 1 \\Does not like burritos&81 \div 135 = 0.6&54 \div 135= 0.4&135 \div 135 = 1\end{array}\right]

Conditional\  Relative \ Frequencies \ (column)\\\begin{tabular}{|l|c|c|c|}&Like hamburgers&Does not like hamburgers\\Likes burritos&29 \div 110 \approx 0.263&41 \div 95 \approx   0.432\\Does not like burritos&81 \div 110 \approx 0.763&54 \div 95  \approx 0.568 \\&110 \div 110 = 1&95 \div 95 = 1\end{array}\right]

A strong association variables relates to how much a variable depends on another variable, which is the level of relationship.

Based on the above relative frequency tables, we have that the data point

for those that like hamburger (29, 81) is such that only approximately 26.3%

of those that like hamburgers like burritos, while 76.3% that like hamburger

do not like burritos, which can be interpreted as follows;

Majority of customers that like hamburgers (76.3%) do not like burritos

Therefore;

  • A data point that has the strongest association is the data point for the customers that like hamburgers and do not like burritos which is <u>81</u>.

Learn more conditional relative frequency table

brainly.com/question/7013423

brainly.com/question/2815014

3 0
2 years ago
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